This computes the equilibrium lattice constant of crystalline silicon by minimizing the energy of the diamond conventional cell under the Stillinger-Weber empirical potential. It runs entirely in your browser, with no install and a deterministic result, so you can check a materials calculation before handing a first-principles job to an HPC cluster. GDBS is a bridge to HPC, not a surrogate for it.
a0 = 5.4311 A vs Kittel 5.431 A (+0.00%) Verified
A real interior minimum, not a lookup. E_min/atom = -4.336 eV, near the silicon cohesive energy of 4.63 eV.
An independent Stillinger-Weber (1985) empirical-potential solve is run on the diamond conventional cell. The potential combines a 2-body and a 3-body term, evaluated under periodic minimum-image conventions. The lattice constant is found by scanning the cell parameter over 21 points and taking the parabolic vertex of the energy curve, which locates a real interior minimum of the energy. This gives a0 = 5.4311 A and E_min/atom = -4.336 eV.
This is an empirical-potential lattice constant, the same status as the Argon Lennard-Jones benchmark. First-principles plane-wave DFT for the lattice constant is the HPC handoff and is honestly listed separately in the validation matrix.
Run the same materials (crystals) solve yourself. It is deterministic and runs in your browser.
Open materials (crystals) in GDBS See the full validation table